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Question 19
Mu
Differential Equations
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Question
Let
F
F
F
and
G
G
G
be continuous differentiable functions with
F
′
(
x
)
=
h
(
x
)
G
(
x
)
F'(x)=h(x)G(x)
F
′
(
x
)
=
h
(
x
)
G
(
x
)
and
G
′
(
x
)
=
h
(
x
)
F
(
x
)
G'(x)=h(x)F(x)
G
′
(
x
)
=
h
(
x
)
F
(
x
)
. If
F
(
0
)
=
1
F(0)=1
F
(
0
)
=
1
,
F
(
1
)
=
25
7
F(1)=\frac{25}7
F
(
1
)
=
7
25
,
G
(
0
)
=
0
G(0)=0
G
(
0
)
=
0
, and
G
(
1
)
=
24
7
G(1)=\frac{24}7
G
(
1
)
=
7
24
, find
∫
0
1
h
(
x
)
d
x
\int_0^1h(x)\,dx
∫
0
1
h
(
x
)
d
x
.
A.
ln
(
3
)
\ln(3)
ln
(
3
)
B.
ln
(
5
)
\ln(5)
ln
(
5
)
C.
ln
(
6
)
\ln(6)
ln
(
6
)
D.
ln
(
7
)
\ln(7)
ln
(
7
)
E.
NOTA
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